- Page 2 and 3: INTERNATIONAL UNION OF CRYSTALLOGRA
- Page 4 and 5: The Basics of Crystallography and D
- Page 8 and 9: Preface to Third Edition (2009) vii
- Page 10 and 11: Contents X-ray photograph of zinc b
- Page 12 and 13: Contents xi 6 The reciprocal lattic
- Page 14 and 15: Contents xiii 11.4.1 Determining or
- Page 16 and 17: X-ray photograph of deoxyribonuclei
- Page 18 and 19: 1 Crystals and crystal structures 1
- Page 20 and 21: 1.1 The nature of the crystalline s
- Page 22 and 23: 1.2 Constructing crystals from hexa
- Page 24 and 25: 1.3 Unit cells of the hcp and ccp s
- Page 26 and 27: 1.4 Constructing crystals from squa
- Page 28 and 29: 1.6 Interstitial structures 1.6 Int
- Page 30 and 31: 2r A 1.6 Interstitial structures 13
- Page 32 and 33: 1.6 Interstitial structures 15 a√
- Page 34 and 35: 1.6 Interstitial structures 17 (a)
- Page 36 and 37: 1.8 Representing crystals in projec
- Page 38 and 39: 1.9 Stacking faults and twins 21 Fi
- Page 40 and 41: 1.9 Stacking faults and twins 23 if
- Page 42 and 43: 1.9 Stacking faults and twins 25 tw
- Page 44 and 45: 1.10 The crystal chemistry of inorg
- Page 46 and 47: 1.10 The crystal chemistry of inorg
- Page 48 and 49: 1.11 Some more complex crystal stru
- Page 50 and 51: 1.11 Some more complex crystal stru
- Page 52 and 53: 1.11 Some more complex crystal stru
- Page 54 and 55: 1.11 Some more complex crystal stru
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1.11 Some more complex crystal stru
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1.11 Some more complex crystal stru
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1.11 Some more complex crystal stru
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1.11 Some more complex crystal stru
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1.11 Some more complex crystal stru
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1.11 Some more complex crystal stru
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1.11 Some more complex crystal stru
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Exercises 53 (c) (b) (a) Fig. 1.42.
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2 Two-dimensional patterns, lattice
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2.2 Two-dimensional patterns and la
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R 2.3 Two-dimensional symmetry elem
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2.4 The five plane lattices 61 mirr
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R R R R R R R R R R 2.4 The five pl
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2.7 Symmetry in art and design: cou
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(b) p1 pg p2 cm pm p2mm p2mg p2gg c
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What is the highest order of rotati
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2.7 Symmetry in art and design: cou
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2.8 Layer symmetry and examples in
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2.8 Layer symmetry and examples in
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2.9 Non-periodic patterns and tilin
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2.9 Non-periodic patterns and tilin
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Exercises 81 Fig. 2.20. A plane pat
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Exercises 83 (a) (b) (c) (d) (e) (f
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3.2 The fourteen space (Bravais) la
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3.2 The fourteen space (Bravais) la
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3.3 The symmetry of the fourteen Br
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System Bravais lattices Axial lengt
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3.4 The coordination or environment
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Exercises 95 Fig. 3.10. Epidermal c
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4 Crystal symmetry: point groups, s
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4.2 The thirty-two crystal classes
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4.3 Centres and inversion axes of s
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4.3 Centres and inversion axes of s
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4.4 Crystal symmetry and properties
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4.5 Translational symmetry elements
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4.5 Translational symmetry elements
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4.6 Space groups 111 the optical ac
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4.6 Space groups 113 P b a 2 C 8 2y
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4.6 Space groups 115 (b) 5 P 2 1 /c
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4.6 Space groups 117 that the coord
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4.7 Bravais lattices, space groups
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4.8 The crystal structures and spac
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4.8 The crystal structures and spac
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4.8 The crystal structures and spac
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4.9 Quasiperiodic crystals or cryst
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4.9 Quasiperiodic crystals or cryst
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5 Describing lattice planes and dir
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5.3 Indexing lattice planes—Mille
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5.3 Indexing lattice planes—Mille
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5.5 Lattice plane spacings, Miller
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5.6 Zones, zone axes and the zone l
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5.7 Indexing in the trigonal and he
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5.8 Transforming Miller indices and
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5.8 Transforming Miller indices and
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5.10 A simple method for inverting
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Exercises Exercises 149 5.1 Write d
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6.2 Reciprocal lattice vectors 151
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6.3 Reciprocal lattice unit cells 1
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6.3 Reciprocal lattice unit cells 1
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6.4 Reciprocal lattice cells for cu
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6.5 Proofs of some geometrical rela
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Hence: 6.6 Lattice planes and recip
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6.7 Summary 163 with their normal a
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7 The diffraction of light 7.1 Intr
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7.2 Simple observations of the diff
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7.2 Simple observations of the diff
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7.2 Simple observations of the diff
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7.3 The nature of light: coherence,
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7.4 Geometry of diffraction pattern
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7.4 Geometry of diffraction pattern
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7.4 Geometry of diffraction pattern
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7.5 The resolving power of optical
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7.5 The resolving power of optical
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7.5 The resolving power of optical
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7.5 The resolving power of optical
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7.5 The resolving power of optical
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Exercises 191 pattern (see Figs. 1.
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8.2 Laue’s analysis of X-ray diff
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8.3 Laue’s analysis of X-ray diff
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8.3 Bragg’s analysis of X-ray dif
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8.4 Ewald’s synthesis: the reflec
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8.4 Ewald’s synthesis: the reflec
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9 The diffraction of X-rays 9.1 Int
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9.1 Introduction 205 (a) u u u u f
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9.2 The intensities of X-ray diffra
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9.2 The intensities of X-ray diffra
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9.2 The intensities of X-ray diffra
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9.2 The intensities of X-ray diffra
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9.3 The broadening of diffracted be
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9.3 The broadening of diffracted be
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9.3 The broadening of diffracted be
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9.4 Fixed θ, varying λ X-ray tech
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9.5 Fixed λ, varying θ X-ray tech
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[010] 9.5 Fixed λ, varying θ X-ra
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9.5 Fixed λ, varying θ X-ray tech
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9.6 X-ray diffraction from single c
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9.6 X-ray diffraction from single c
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9.7 X-ray (and neutron) diffraction
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9.7 X-ray (and neutron) diffraction
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9.8 Practical considerations: X-ray
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9.8 Practical considerations: X-ray
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Exercises 241 of the reciprocal lat
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10 X-ray diffraction of polycrystal
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10.2 X-ray diffraction 245 (a) S D
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10.2 X-ray diffraction 247 effect,
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10.2 X-ray diffraction 249 Square r
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10.2 X-ray diffraction 251 Focusing
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10.3 Applications of X-ray diffract
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10.3 Applications of X-ray diffract
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10.4 Preferred orientation and its
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10.4 Preferred orientation and its
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10.4 Preferred orientation and its
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10.5 X-ray diffraction of DNA: simu
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10.5 X-ray diffraction of DNA: simu
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10.6 The Rietveld method for struct
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10.6 The Rietveld method for struct
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Exercises 271 Given that the X-ray
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11 Electron diffraction and its app
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11.2 The Ewald reflecting sphere co
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11.3 The analysis of electron diffr
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11.3 The analysis of electron diffr
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11.4 Applications of electron diffr
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11.5 Kikuchi and electron backscatt
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11.5 Kikuchi and electron backscatt
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11.5 Kikuchi and electron backscatt
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220 11.6 Image formation and resolu
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11.6 Image formation and resolution
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Exercises 293 and hence, using the
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Exercises 295 11.5 Given the lattic
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12.1 Introduction 297 Fig. 12.1. A
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12.2 Construction of the stereograp
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12.2 Construction of the stereograp
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12.3 Manipulation of the stereograp
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12.4 Stereographic projections of n
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12.5 Stereographic projections of n
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12.5 Applications of the stereograp
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12.5 Applications of the stereograp
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12.5 Applications of the stereograp
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13 Fourier analysis in diffraction
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13.1 Introduction—Fourier series
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13.2 Fourier analysis in crystallog
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13.2 Fourier analysis in crystallog
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13.3 Analysis of the Fraunhofer dif
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13.3 Analysis of the Fraunhofer dif
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13.3 Analysis of the Fraunhofer dif
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13.4 Abbe theory of image formation
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13.4 Abbe theory of image formation
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Appendix 1 Computer programs, model
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Appendix 1 335 CRYSTALS is availabl
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Appendix 1 337 Fig. A1.2. Models sh
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Appendix 2 Polyhedra in crystallogr
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Appendix 2 341 Fig. A2.2. The five
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Appendix 2 343 Of these thirteen po
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Appendix 2 345 (a) (b) (c) Fig. A2.
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Appendix 2 347 next Brillouin zone
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Appendix 3 Biographical notes on cr
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Appendix 3 351 it did nevertheless
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Appendix 3 353 Lawrence. Gwen immer
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Appendix 3 355 mathematics and phys
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Appendix 3 357 Martin Julian Buerge
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Appendix 3 359 Fourier’s main ach
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Appendix 3 361 of high humidity) ha
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Appendix 3 363 dome covering the Fo
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Appendix 3 365 Christiaan Huygens 1
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Appendix 3 367 Cambridge was purcha
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Appendix 3 369 Kathleen Lonsdale (a
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Appendix 3 371 Isaac Newton was bor
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Appendix 3 373 optical activity, cr
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Appendix 3 375 Jean Baptiste Louis
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Appendix 3 377 In 1925 Wulff died a
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Appendix 3 379 both from boyhood as
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Appendix 3 381 the Royal Society as
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Appendix 4 383 Hexagonal: cos ρ =
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Appendix 5 A simple introduction to
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Appendix 5 387 3b r b a 5a Fig. A5.
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Appendix 5 389 (all the other terms
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Appendix 5 391 ’imaginary’ axis
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Appendix 6 393 Fig. A6.1. Writing d
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these two values in the structure f
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Table A6.1 Appendix 6 397 Extinctio
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Appendix 6 399 etc. in the row thro
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Answers to exercises Chapter 1 1.1
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Answers to exercises 403 common clo
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Answers to exercises 405 (c) p = 61
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Answers to exercises 407 Diffractio
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Answers to exercises 409 C/C * rota
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Answers to exercises 411 11.5 In Fi
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Answers to exercises 413 -x Small c
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Further Reading 415 Books which cov
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Further Reading 417 Williams, D. B.
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Further Reading 419 impressions is
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Index Note: Illustrations are indic
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Index 423 point group symbols for 1
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Index 425 Hanawalt groups 254 Hanaw
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Index 427 model building 5, 337-8 m
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Index 429 rotation-reflection (mirr
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Index 431 stacking sequence (in clo